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Mood's Median Test

Computes Mood's median test, a non-parametric test that checks whether several groups share the same median. The idea is simple and robust: you compute the grand median of all the data together and count, in each group, how many values fall above it. If the groups had the same median, those counts would be proportional to the sizes; an imbalance produces a large chi-square statistic. It's quite resistant to outliers, working only with counts. Enter the groups separated by semicolons.

Resultado

Mood's Median Test

Computes Mood's median test, a non-parametric test that checks whether several groups share the same median. The idea is simple and robust: you compute the grand median of all the data together and count, in each group, how many values fall above it. If the groups had the same median, those counts would be proportional to the sizes; an imbalance produces a large chi-square statistic. It's quite resistant to outliers, working only with counts. Enter the groups separated by semicolons.

Do the groups have the same median?

When you want to compare the center of several groups but distrust the data, because of outliers or strange distributions, comparing means is risky. Mood's median test offers a stripped-down, robust alternative: instead of means, it compares medians, and does so in a way that practically ignores extreme values.

The procedure is almost handmade. You pool all the data and find the grand median. Then, in each group, you count how many values fell above that median and how many below. You build a contingency table from those counts and apply a chi-square test. If all groups had the same median, the proportions above and below would be similar across them; marked differences inflate the statistic.

Enter the groups, with values separated by commas and groups by semicolons. The tool returns the grand median, the chi-square statistic, the degrees of freedom and the p-value. Because it uses only counts of above and below, the test is quite resistant, but also less powerful than alternatives like Kruskal-Wallis when the data are well behaved.

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Sign Test (Paired)

Computes the sign test, the simplest and most robust paired test of all. It completely ignores the magnitude of the differences between pairs and looks only at the sign: how many times the value went up and how many it went down. Under the hypothesis of no effect, ups and downs should balance out, like heads and tails, and the p-value comes straight from a binomial distribution. Because it uses so little information, it's less powerful than Wilcoxon, but it makes almost no assumptions. Enter the two paired series.

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Bartlett's Test (Equality of Variances)

Computes Bartlett's test, the classic test for checking whether several groups share the same variance. It compares the pooled variance of all groups against the individual variances through a statistic that approximately follows a chi-square distribution, with a bias correction that improves the approximation in small samples. It's more powerful than Levene's test when the data are genuinely normal, but more sensitive to departures from normality. Enter the groups: values by comma, groups by semicolon.

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Kruskal-Wallis H Test

Computes the Kruskal-Wallis H test, the non-parametric version of ANOVA for comparing three or more independent groups. Just as Mann-Whitney does for two groups, it works with the ranks of the data instead of the raw values, dispensing with the normality assumption. The H statistic approximately follows a chi-square distribution. It's the choice when the data are ordinal or clearly non-normal. Enter the groups: values by comma, groups by semicolon.

The results provided by this tool are for general informational and educational purposes only and do not constitute professional, financial, medical, legal, tax or accounting advice. Always confirm important decisions with a qualified professional and official sources.